On the other hand the Cayley-Dickson algebra of order 8 is known as octonion algebra which deserve special attention in the hyper-complex signal processing. The octonion Fourier transform (OFT) was proposed by Hahn and Snopek in 2011[1]}. From then OFT is becoming the hot area of research in modern signal processing. Some properties and uncertainty relations and applications associated with OFT have been studied, see[2]}, [3]}, [4]}, [5]}. In 2021 Gao and Li [6]} proposed octonion linear canonical transform (OLCT) as a generalization of OFT by substituting the Fourier kernel with the LCT kernel. They established some vital properties like inversion formula, isometry, Riemann-Lebesgue lemma and proved Heisenberg's and Donoho-Stark's uncertainty principles. Furthermore they [7]} introduced octonion short-time Fourier transform, where they established classical properties besides establishing Pitt's, Lieb's and uncertainty inequalities. The generalization of OFT to other transforms is still in its infancy.
